The solid shown is constructed from a cylinder and two hemispheres with dimensions as shown. Find the volume of this solid to th
e nearest cubic unit.
1 answer:
Answer:
Volume of solid = 10,466.67 unit² (Approx)
Step-by-step explanation:
Given:
Height of cylinder = 20 unit
Radius of hemisphere = 10 unit
Radius of cylinder = 10 unit
Two hemisphere = 1 sphere
Find:
Volume of solid.
Computation:
Volume of solid = Volume of cylinder + Volume of sphere
Volume of solid = πr²h + 4 /3[πr]³
Volume of solid = π[r²h + (4 /3)(r)³]
Volume of solid = 3.14[(10)²(20) + (4 /3)(10)³]
Volume of solid = 3.14[2,000 + 1333.34]
Volume of solid = 10,466.67 unit² (Approx)
You might be interested in
The image for this is attached for reference. This problem can be used by the Pythagorean equation. To make solving convenient, let us see only one part of the tent. Hence, one side is half of the tend width which is 16/2ft. Height is 12 ft. The unknown side is the hypotenuse. The answer is:
